0
Easy, the fourth vector (D) be opposite the sum of the other three non-coplanar vectors (A , B, C).
0=A + B + C + D where D = -(A + B + C).
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∙ 11y ago
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How many minimum of vectors are required in space to get resultant zero?
Assuming you want non-zero vectors, two opposing vectors will give a resultant of zero.
Can three vectors of different magnitude be combined to give a zero resultant and can three vectors?
Yes.
Is it possible to combine two vectors of different magnitude to give a zero resultant if not can three vectors be combine?
Two vectors: no. Three vectors: yes.
Is it possible to combine two unequal vectors to give a zero resultant?
No.
Can two vectors having different magnitude be compined to give a zero resultant can three vector?
Two vectors, no; three vectors yes.
How many minimum of vectors are required in space to get resultant zero?
Assuming you want non-zero vectors, two opposing vectors will give a resultant of zero.
What does the addition of 2 vectors give you?
a resultant vector
Can three vectors of different magnitude be combined to give a zero resultant and can three vectors?
Yes.
Can two vectors of different magnitudes give a zero resultant?
No.
Can two vectors having different magnitudes be combined to give a zero resultant can three vectors?
Two vectors: no. Three vectors: yes.
Is it possible to combine two vectors of different magnitude to give a zero resultant if not can three vectors be combine?
Two vectors: no. Three vectors: yes.
Is it possible to combine two unequal vectors to give a zero resultant?
No.
Ten vectors together add to give a zero resultant it is possible that nine of these vectors are on the same plane but the tenth is not on this plane?
No. The tenth vector would have to be matched by one equal and opposite vector to yield a zero resultant, or by multiple vectors in the second plain collectively yielding a zero resultant for that plane. It would be possible, for example, for 8 vectors to be on the same plane and two on a different plane to give a zero resultant.
Can two vectors having different magnitude be compined to give a zero resultant can three vector?
Two vectors, no; three vectors yes.
Can two vectors having different magnitudes be combined to give a zero resultant?
No.
What is the least number of non-zero vectors that can be added to give a resultant equal to zero?
Two - if you add two vectors of equal magnitude but in opposite directions, the resultant vector is zero.
What is the minimum number of vectors in different planes that can be added to give a zero resultant?
There is no minimum.
